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Procedures for statistics.
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creates a statistical data from the given numbers.
creates a histogram from the given numbers.
creates an XY data from the given numbers.
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creates a normal distribution function whose mean is \mu and variance is \sigma^2.
The result can use as a function which has one argument.
creates a binomial distribution function whose number of trials is i and success probability in each trial is p(0<p<1).
creates a chi-squared distribution whose degrees of freedom is k.
creates a continuous uniform distribution whose range is [a, b].
creates a discrete uniform distribution whose range is [a, b].
creates a Erlang distribution whose shape is k and rate is \lambda.
creates a exponential distribution whose rate is \lambda.
creates a gamma distribution whose shape is k and rate is \theta.
creates a Poisson distribution whose parameter is \lambda.
creates a Student’s t-distribution whose degrees of freedom is \nu.
computes expected value, median, mode, variance, skewness and kurtosis, respectively.
The argument must be a distribution function or data which is created by statistics-data.
computes probability of a distribution function where P(x=a), P(x<a) and P(x>a) respectively.
gets a list of values of probability density function (cumulative distribution function) in [min, max].
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tests the arguments by chi-squared test.
This procedure returns #f if the null hypothesis is rejected.
tests the arguments by one-sample Student’s t-test.
Arguemt side must be a symbol shown as follows.
| < | lower | 
| > | upper | 
| = | both | 
This procedure returns #f if the null hypothesis is rejected.
tests the arguments by two-sample Student’s t-test.
This procedure returns #f if the null hypothesis is rejected.
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computes covariance of the given data.
computes correlation coefficient of the given data.
computes a polynomial by linear regression.
computes error term of the XY data as a statistical data.
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